The c-bit
Authors/Creators
Description
The Cohesion Unified Field Theory identifies the electron as a trapped bipolar (n = 2)
recursion whose two torsion phases constitute a deterministic geometric binary. This
paper defines the c-bit — the coherence bit — as the minimal computational unit derived
from this structure. Unlike the quantum bit (qubit), the c-bit is not a superposition
of basis states requiring probabilistic collapse for readout. It is a mechanical toggle
between two torsion phases, governed by the universal toggle threshold Φ = 32/(3π
2−4).
The c-bit inherits its stability from the same phase-locking geometry that sustains
ferromagnetic order below the Curie temperature and its switching energy from the
torsion interval structure that determines particle masses. This paper derives the c-bit
from electron recursion geometry, defines its stable and stressed states, establishes the
binary geometry, outlines engineering implementation constraints, compares the c-bit
to the qubit, and identifies implications for deterministic computation.
Files
Gilbert_Cbit (3).pdf
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Additional details
Additional titles
- Subtitle (English)
- A Mechanical Binary from Electron Recursion Geometry in the Cohesion Unified Field Theory
References
- Gilbert, D.A., Cohesion: A Unified Field Theory of Matter and Motion, v3, Zenodo (2026).
- Gilbert, D.A., The Binary Recursion Toggle: Hexpolar and Bipolar States, Zenodo (2026).
- Gilbert, D.A., Matter Formation as Trapped Recursion, Zenodo (2026).
- Gilbert, D.A., The Mass Spectrum in the Cohesion Unified Field Theory, Zenodo (2026). https://doi.org/10.5281/ZENODO.19802279
- Gilbert, D.A., Recursive Spin-Field Entanglement, v3, Zenodo (2026). https://doi.org/ 10.5281/ZENODO.19750981
- Gilbert, D.A., The Fine-Structure Constant Is the Coupling Between Scales, Zenodo (2026).
- Gilbert, D.A., Light as a Density-Bound Carrier, Zenodo (2026).
- Mei, T. and Chen, C.Q., In-memory mechanical computing, Nature Communications 14, 5204 (2023).